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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 5
# Folio 10r, page id 00067964:0019
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quodammodo haber possint pro valore determinati.
circuli definitu est:
circumferentiae circuli definitio hoc est: X. A. B ∞ F. A. B
erit X. in circumferentia circuli seu omnia puncta quae eandem
habent relationem. ad puncta A, B. quam ad en habet
punctum F. sunt in eadem circuli circumfecentia in qua est
quicquid f eodem modo se hebet ade ad determinantia
punctum F
etiam eodem modo se habebit ad determinata, seu
illes istis ipsis characteribus satis difficile videatur. Satius erit erit itaque ponamus rectam Z determinari per puncta A, B. seu puncta
B, in ipsa esse sita, etiam verum erit X. Z ∞ F
Unde sequitur dari rectam ad quam omnia puncta X
e
in circumferentia X  edem se habeant modo. Unde patet
circulari
estiam esse F esse X seu in circuli circumferentia, quia F.Z ∞ F. Z